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Titlebook: Handbook of Remote Biometrics; for Surveillance and Massimo Tistarelli (Prof.),Stan Z. Li,Rama Chellap Book 2009 Springer-Verlag London 200

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n. Moreover, the solution of high-degree first-order differential equations (Clairaut and Lagrange equation) that are often encountered in the applications is discussed. The chapter ends with the discussion about family of curves and orthogonal trajectories.
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Rama Chellappa,Manuele Bicego,Pavan Turagas which are the cornerstone for statistical inference are described: Normal, Student’s t, the chi-squared, and F. One of the most important results in statistical inference, the Central Limit Theorem, is discussed.
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Massimo Tistarelli (Prof.),Stan Z. Li,Rama ChellapFirst edited book on Biometrics for surveillance and remote data acquisition.Focuses on the acquiring of data from a distance and processing low resolution data and in motion.Examines distributed comp
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Giuseppe Parziale,Yi Chenis a straightforward generalization of the theory of area (Jordan content) given in Section 5.4. We shall outline the main steps of the the theory and leave the proofs of the theorems to the reader. We first recall the definitions of open and closed cells given earlier in Section 6.3.
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Alice O’Toole,Massimo Tistarellilems and the inclusion of answers to most of the odd-numbered exercises. The book‘s readability has also been improved by the further clarification of many of the proofs, additional explanatory remarks, and clearer notation.978-1-4612-6460-6978-1-4419-8744-0Series ISSN 0172-6056 Series E-ISSN 2197-5604
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In Chap. 1 ordinary differential equations are introduced through some examples. Elements from the theory that will be worked out in more detail in later sections and chapters are presented. The classification of differential equations into initial and boundary value problems is described.
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Terrance E. Boult,Walter ScheirerThe proofs of many theorems of calculus require a knowledge of the basic properties of continuous functions. In this section we establish the Intermediate-value theorem, an essential tool used in the proofs of the Fundamental theorem of calculus and of the Theorem of the mean.
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